trevor paints 1/6 of the fence each day how many days will it take to paint 3/4 o the fence

(3/4) / (1/6)

(3/4) * (6/1) = 18/4 = 4 2/4 = 4 1/2 days

41/2

To find out how many days it will take to paint 3/4 of the fence, we need to divide the total fraction of the fence painted in one day into 3/4.

Since Trevor paints 1/6 of the fence each day, we set up the equation:

1/6 of the fence painted each day = 3/4 of the total fence.

Let's simplify the fractions:

1/6 = 3/4

To eliminate the denominators, we can multiply both sides of the equation by the least common multiple (LCM) of 6 and 4, which is 12:

12 * (1/6) = 12 * (3/4)

Simplifying further, we have:

2 = 9

Since 2 does not equal 9, the equation is inconsistent, and the fractions do not match. Therefore, Trevor cannot paint 3/4 of the fence by painting 1/6 of the fence each day.

Please double-check the given information and fractions to ensure accuracy.

To find out how many days it will take Trevor to paint 3/4 of the fence, we need to divide the portion of the fence he paints each day (1/6) into the total portion of the fence that needs to be painted (3/4).

To do this, we can set up the following equation:

(1/6) * x = 3/4

Here, x represents the number of days it will take.

To find x, we can solve for it by multiplying both sides of the equation by 6:

6 * (1/6) * x = 6 * (3/4)

On the left-hand side, the 6 and the 1/6 cancel out, leaving just x:

x = 6 * (3/4)

Now, we can simplify the right-hand side:

x = 6 * 3/4
x = (6 * 3) / 4
x = 18 / 4
x = 4.5

Since we are measuring in days, we can round up to the nearest whole number. Therefore, it will take Trevor approximately 5 days to paint 3/4 of the fence.